Namensgeheimnis der Hyperbel geometrisch
Author: Prof. Dr. Dörte Haftendorn
Date: 2.07.06

Variiere b mit den Pfeiltasten

Ha 06

Namensgeheimnis

der Hyperbel

a = 3
p = 2
A_1: (-2 a, -p)
A_2: (0, -p)
A_3: (0, p)
A_4: (-2 a, p)
c = Line(A_4, A_3)
d = Line(A_1, A_2)
A = Intersect(b, c)
B = Intersect(d, b)
P_1, a_1, a_2, a_3, a_4 = Polygon(A_1, A_2, A_3, A_4)
e = Line(A_1, A_3)
C = Intersect(b, e)
f = Line(C, c)
D = Intersect(yAxis, f)
Q, a_5, b_1, a_6, a_7 = Polygon(A_2, B, A, A_3)
R, d_1, c_1, a_8, a_9 = Polygon(D, C, A, A_3)
Intersect(b, b_1)
Intersect(b, b_1)
P_x = Intersect(xAxis, b)
g = Circle(B, A_2)
G = Intersect(b, a_5)
J, K = Intersect(g, b)
h_1 = Semicircle(C, J)
L, E = Intersect(h_1, d)
i = OrthogonalLine(L, xAxis)
M = Intersect(xAxis, i)
k = Circle(M, P_x)
N, N_1 = Intersect(k, i)
j = OrthogonalLine(N_1, b)
P = Intersect(j, b)
T, e_1, m, o, s = Polygon(P_x, M, N_1, P)
h = Segment(B, L)
q = CircleArc(B, A_2, J)
P' = Mirror(P, xAxis)